Oscillator Discussion Thread

[wwei23]

I tried connecting it to itself. Sadly, it didn't work out. However, there is a similar-looking region that could indicate glide-reflectivity of a completed strictly volatile P4. I don't know though, and this is all just purely speculation.

Code: Select all

x = 47, y = 70, rule = B3/S23
33b2o3bo3b2o$33bobobobobobo$30b2obobobobobobob2o$30bobobo2bobo2bobobo$
32bobobo3bobobo$31b4ob2ob2ob4o$30bo3bo7bo3bo$30b2ob2ob5ob2ob2o$34b2o5b
2o$30b4ob2obob2ob4o$8bo21bo4bo5bo4bo$7bobo22b2o4bo4b2o$33bobob3obobo$
6b2ob2o21bo2b7o2bo$32b2o9b2o$5b2o3b2o23bob3obo$5b2o3b2o19bob2o3bo3b2ob
o$3bo9bo16bob2ob2obob2ob2obo$30bo4bo5bo4bo$4b2o5b2o18b3obobobobob3o$4b
2o5b2o20bobobobobobo$3o11b3o17bobo3bobo$3o11b3o19b5o$bobo9bobo16bo4b3o
4bo$2bo5bo5bo17b13o$2b4o5b4o17bo11bo$4bo7bo19bob2o5b2obo$4bo3bo3bo18b
2obo7bob2o$5b3ob3o19b2o11b2o$5b2o3b2o20b13o$37b3o$5b3ob3o23b3ob3o$3bob
o5bobo19bobo5bobo$3bobo5bobo19bo9bo$b2o11b2o15b2o11b2o$2bobo7bobo17bob
o7bobo$2b3o7b3o17b3o7b3o$3bob2o3b2obo21b2o3b2o$4b3o3b3o21b3o3b3o$34bo
2bobo2bo$2b5obob5o22bobo$2bo4b3o4bo19bo7bo$3b2o2b3o2b2o21b2o3b2o$b2ob
3obob3ob2o17b2ob5ob2o$7b3o$4b9o18b4o7b4o$b2obo7bob2o16bo11bo$3b3o5b3o
17bob2o7b2obo$4bo7bo18bo13bo$3bob2o3b2obo17bo3bo5bo3bo$b3obobobobob3o$
o4bobobobo4bo17b2o5b2o$ob2obobobobob2obo17bo7bo$bob2o7b2obo18bobo3bobo
$8bo28bobo$2b5obob5o20bo5bo$2bo2b2o3b2o2bo22bobo$3bobob3obobo23b3o$2b
2o9b2o23bo$o3b2o5b2o3bo$3o2b3ob3o2b3o$3bo2bobobo2bo$2o5b3o5b2o$o2bobo
5bobo2bo$bobo2b2ob2o2bobo$2bobobo3bobobo$obobo2bobo2bobobo$2obobobobob
obob2o$3bobobobobobo$3b2o3bo3b2o!

EDIT: P5 domino hyperfountain:

Code: Select all

x = 26, y = 77, rule = B3/S23
12b2o4$2ob2ob2ob2o4b2ob2ob2ob2o$bobo5bob4obo5bobo$o3b4obo2b2o2bob4o3bo
$b3o4b2o6b2o4b3o$4bo2b3o2b2o2b3o2bo$3bobobo3bo2bo3bobobo$3bo6b2o2b2o6b
o$2b2ob2ob3o4b3ob2ob2o$4b2o3b2o4b2o3b2o$4b2o5bo2bo5b2o$b2obo3b2ob4ob2o
3bob2o$b2obo2b2o3b2o3b2o2bob2o$4bo4bobo2bobo4bo$4bob2ob2o4b2ob2obo$b2o
bob3o8b3obob2o$2bobo4bob4obo4bobo$2bob4o10b4obo$3bo7bo2bo7bo$4b3o2bobo
2bobo2b3o$7bo2b2o2b2o2bo$4b8o2b8o$3bo4b2o6b2o4bo$3b2o4bob4obo4b2o$b2o
2bo5bo2bo5bo2b2o$2bob2o2b2obo2bob2o2b2obo$2bo2bobob3o2b3obobo2bo$3bobo
bo2bo4bo2bobobo$4b2o3bo6bo3b2o$6b2o10b2o$2b4o4b2o2b2o4b4o$bo3bobo2b2o
2b2o2bobo3bo$2bo2bobo2bo4bo2bobo2bo$3bob2ob3o4b3ob2obo$4bo3bob2o2b2obo
3bo$5b4ob2o2b2ob4o$2b3o16b3o$2bo2bo2b2o6b2o2bo2bo$3bobo14bobo$4bo4bo6b
o4bo$5b3o2bo4bo2b3o$8bobo4bobo$5b2o4bo2bo4b2o$6b3o2bo2bo2b3o$4bo16bo$
4b6obo2bob6o$11b4o$6b14o$5bobo4b2o4bobo$2bo2bo5b4o5bo2bo$bobobob2o3b2o
3b2obobobo$bobobo3bo6bo3bobobo$2bobob2obobo2bobob2obobo$4bobo12bobo$3b
2o2b3obo2bob3o2b2o$5bobo10bobo$5bobo4b2o4bobo$6bo4b4o4bo$11b4o$11bo2bo
$7bo2bo4bo2bo$7b4o4b4o2$9bobo2bobo$7b3ob4ob3o$6bo12bo$6bob2obo2bob2obo
$7b2o8b2o$10b2o2b2o$11bo2bo$8b3ob2ob3o$7bo2bo4bo2bo$7b2o8b2o$11bo2bo!

[otismo]

@ wwei23

Thank You for all the fine osc posts - I collect them !

I just knew you were going somewhere non-trivial despite all the retro video game look-alikes !

Right now the big challenge is in the Oscillating Font Thread ( NEW ! ).

Where I am having extreme difficulty with Oscillating S...

Cheers !

[wwei23]

"hello world" alerted me to an almost P3 that I have completed here. Fortunately, P3 is quite easy to search at, and I hilariously went overkill with my usual methods before realizing that I could look for a completion directly instead of slowly building up a solution combination, like with the P5 sparkers.

Code: Select all

x = 28, y = 16, rule = B3/S23
21b2o$5b2o14bo$6bo11b2obobo$6bob2o8bobob2o$3b2obo2bo10bo$2bobo2bo10bob
2ob3o$2bobo2bo10bo3bo3bo$2o2b2o8b3o2b2o2b2obo$bob2o2b2o2b3o8b2o2b2o$bo
3bo3bo10bo2bobo$2b3ob2obo10bo2bobo$7bo10bo2bob2o$4b2obobo8b2obo$4bobob
2o11bo$6bo14b2o$5b2o!

@otismo, where is the oscillating font thread?

[JP21]

EDIT: P5 domino hyperfountain:

Code: Select all

Finally. I've been waiting for that for a long time now.

Code: Select all

x = 24, y = 77, rule = B3/S23
11b2o4$2b2ob2ob2o4b2ob2ob2o$2bo5bob4obo5bo$3b4obo2b2o2bob4o$3o4b2o6b2o
4b3o$o2bo2b3o2b2o2b3o2bo2bo$2bobobo3bo2bo3bobobo$b2o6b2o2b2o6b2o$2bob
2ob3o4b3ob2obo$o2b2o3b2o4b2o3b2o2bo$2ob2o5bo2bo5b2ob2o$3bo3b2ob4ob2o3b
o$2obo2b2o3b2o3b2o2bob2o$2obo4bobo2bobo4bob2o$3bob2ob2o4b2ob2obo$3bob
3o8b3obo$2obo4bob4obo4bob2o$o2b4o10b4o2bo$2bo7bo2bo7bo$3b3o2bobo2bobo
2b3o$6bo2b2o2b2o2bo$3b8o2b8o$2bo4b2o6b2o4bo$2b2o4bob4obo4b2o$2o2bo5bo
2bo5bo2b2o$bob2o2b2obo2bob2o2b2obo$bo2bobob3o2b3obobo2bo$2bobobo2bo4bo
2bobobo$3b2o3bo6bo3b2o$5b2o10b2o$3b2o4b2o2b2o4b2o$4bobo2b2o2b2o2bobo$
4bobo2bo4bo2bobo$b2ob2ob3o4b3ob2ob2o$bobo3bob2o2b2obo3bobo$4b4ob2o2b2o
b4o$2b2o16b2o$bo2bo2b2o6b2o2bo2bo$2bobo14bobo$3bo4bo6bo4bo$4b3o2bo4bo
2b3o$7bobo4bobo$4b2o4bo2bo4b2o$5b3o2bo2bo2b3o$3bo16bo$3b6obo2bob6o$10b
4o$5b14o$4bobo4b2o4bobo$4bo5b4o5bo$b2obob2o3b2o3b2obob2o$2bobo3bo6bo3b
obo$2bo2b2obobo2bobob2o2bo$3bobo12bobo$2b2o2b3obo2bob3o2b2o$4bobo10bob
o$4bobo4b2o4bobo$5bo4b4o4bo$10b4o$10bo2bo$6bo2bo4bo2bo$6b4o4b4o2$8bobo
2bobo$6b3ob4ob3o$5bo12bo$5bob2obo2bob2obo$6b2o8b2o$9b2o2b2o$10bo2bo$7b
3ob2ob3o$6bo2bo4bo2bo$6b2o8b2o$10bo2bo!

[MathAndCode]

where is the oscillating font thread?

here

[Hunting]

P5 domino hyperfountain:

Code: Select all

snip

What tool did you use?

[bubblegum]

P5 domino hyperfountain:

Code: Select all

snip

What tool did you use?

I believe that would be JLS.

[muzik]

I'm not sure if this trans p3 has been documented yet:

Code: Select all

x = 15, y = 20, rule = B3/S23
2$10bo$10bo$9b2o2$3b3o3bo$9b3o$bo4bobo4bo$bo4bobo4bo$bo4bobo4bo$3b3o$
5bo3b3o2$4b2o$4bo$4bo!

[mniemiec]

I'm not sure if this trans p3 has been documented yet: ...

It's known, but I'm not sure if it's been formally documented. I tried to synthesize it after the cis one was found (and synthesized); unfortunately, due to the way that the cis one usually forms (i.e. forming a full pulsar, whose bottom half is later attacked), a similar mechanism won't work for the trans version, because it would require the formation of two skewed half-pulsars, and the temporary pulsar quadrants would not be able to induct each other during the crucial transformation process. The fact that it has never occurred in a soup isn't encouraging either.
https://catagolue.appspot.com/object/xp ... x111/b3s23

[wwei23]

What tool did you use?

JLS. This was far easier to find than any of the V sparkers.

[Hunting]

What tool did you use?

JLS. This was far easier to find than any of the V sparkers.

Wait, how fast is JLS? I recall JLS is not really designed for speed. The period limit of rlifesrc is 7, how comes JLS can find copperhead?

[wwei23]

Wait, how fast is JLS? I recall JLS is not really designed for speed. The period limit of rlifesrc is 7, how comes JLS can find copperhead?

It's actually pretty fast. How do you know that JLS can find the copperhead?
EDIT:

Code: Select all

x = 50, y = 94, rule = B3/S23
35bo$33b5o$32bo5bo$30bo2b5o2bo$30b3o5b3o$33bo3bo$30b2ob2ob2ob2o$26b2ob
obobobobobobob2o$26b2obo3b5o3bob2o$29bobo7bobo$29bobo2b3o2bobo$30bo4bo
4bo$31b3obob3o$35bo$29b5obob5o$29bo3bo3bo3bo$30b3o5b3o$32bob3obo$33b5o
$29b2o3b3o3b2o$26bo2bo11bo2bo$25bobobob2o5b2obobobo$25bobobo2b2o3b2o2b
obobo$26bobobo9bobobo$28bobob2o3b2obobo$24bo2bobobo7bobobo2bo$24b4obo
11bob4o$29bo2bo5bo2bo$24b4obo2bo5bo2bob4o$24bo2bobobo7bobobo2bo$29bo2b
o5bo2bo$28bob4o3b4obo$29bo3bo3bo3bo$23bo5bob3o3b3obo5bo$23b3o6b2o3b2o
6b3o$26bo5bo5bo5bo$25bo19bo$25b2o2bo2bo5bo2bo2b2o$10bo7bo4b2o2bob2o2b
2ob2o2b2obo2b2o$10b3o3b3o3bo2b3ob3ob2ob2ob3ob3o2bo$13bobo6bobo4b2o9b2o
4bobo$12b2ob2o4b2ob2o2b2obo7bob2o2b2ob2o$21bo3bo3bo2bo5bo2bo3bo3bo$o
13bo7b3o8b2ob2o8b3o$3o10bobo8bob6obobobob6obo$3bo21b4obo2bobobo2bob4o$
2bo2bo20b2o6bobo6b2o$2bo4bo5bobo5bo2bo10bo$9b4obob4o14b3o$3bo5b2obobob
ob2o5bo8b3o$b3ob2o3bob5obo3b2ob3o$o3bo2b3ob2o3b2ob3o2bo3bo$2ob2o2bo2bo
7bo2bo2b2ob2o4b2ob2o$bobo2bo4bo5bo4bo2bobo6bobo$bo2b3o3b4ob4o3b3o2bo4b
obobobo$2b2o2bo6bobo6bo2b2o5b2o3b2o$4b2ob3o2bo3bo2b3ob2o$4bo19bo$5bo5b
2o3b2o5bo$2b3o19b3o$2bo6b2o2bobo2b2o6bo$7b2o4bobo4b2o$7bob2obo3bob2obo
$8bo3bo3bo3bo$3bo2bobob2o5b2obobo2bo$3b4obob2o5b2obob4o$8b2o9b2o$3b4ob
o11bob4o$3bo2bobob2o5b2obobo2bo$7bobobo5bobobo$5bobobo9bobobo$4bobobo
2b2o3b2o2bobobo$4bobobob3o3b3obobobo$5bo2bobo3bo3bobo2bo$8b2o2bo3bo2b
2o2$11bo5bo$9b3ob3ob3o$8bo3b2ob2o3bo$8b5o3b5o$14bo$10b2o2bo2b2o$9bo2bo
3bo2bo$8bobo2b3o2bobo$8bo2b2o3b2o2bo$5b2obo3bobobo3bob2o$5b2obobo7bobo
b2o$9b2obobobob2o$12b2ob2o$9b3o2bo2b3o$9bo2b5o2bo$11bo5bo$12b5o$14bo!

[EvinZL]

It's actually pretty fast. How do you know that JLS can find the copperhead?

Because you said so:

Currently trying a completion at width-10 even symmetric (JLS was able to find the copperhead, so it's not that far-fetched.)

[wwei23]

Is it possible to have a P5 "ultrafountain", where the spark is even more isolated than in a hyperfountain? I have been able to rule out ultrafountains for dot sparks (By getting zero solutions while inside an unchecked and unset cell buffer) but not for domino sparks. I have been able to quickly rule out the possibility of ultrafountains at width-24 even-symmetric, which would usually be unsearchably wide for me, so this is more complex than it looks.

[Entity Valkyrie 2]

A StateInvestigator partial for a p5 fountain with FOUR rows of clearance, but not sure if one exists in life.

Code: Select all

x = 21, y = 11, rule = StateInvestigator
10.A5$E2.D.2A2D3A2D2A.D2.E$D.D4.2C.C.2C4.D.D$.2E2.DC.E.E.E.CD2.2E$5.C
2.D.D.D2.C$8.E3.E$10.E!

[wwei23]

A StateInvestigator partial for a p5 fountain with FOUR rows of clearance, but not sure if one exists in life.

Not for a dot spark (if symmetric). Using JLS, I was able to keep searching sideways and downwards, keeping an unset (not unchecked) cell buffer, and I eventually reached a point where the solution combination required ended in red cells. For a domino spark...


...Well, that did not happen! I can't rule them out completely, but I know for sure that there's nothing at rotor width-24 symmetric, and currently trying to rule out width-26 symmetric, which will likely take a really long time. Chances are that width-28 symmetric won't be possible in a reasonable amount of time for me, but I'm still searching outwards sideways even while going row-by-row (since I'm only at the fifth row, compared to the rotor being 26 cells wide), so I'll see if I find anything.
EDIT: P7 partial, though I don't know why I think I can succeed where people far greater than me have failed.

Code: Select all

x = 24, y = 72, rule=B3/S23
11boo$9bo4bo$$3bo4bo6bo4bo$bbobo3bob4obo3bobo$bobobbo10bobbobo$boboboobobobbobob
oobobo$oobo3b4obb4o3boboo$bboboo3boobboo3boobo$bbobo6boo6bobo$boobo14boboo$bobb
oo4bobbo4boobbo$bboo3b3o4b3o3boo$5boo3b4o3boo$bb3o5bobbo5b3o$bo3bobo8bobo3bo$bbo
bo3bobboobbo3bobo$boobooboobboobboobooboo$9boobboo$10bobbo$11boo!

Edit 2: There appears to be no P5 domino hyperfountain at width-26, and I really don't feel like going through width-28 anytime soon.
Edit 3: Another P7 partial:

Code: Select all

x = 22, y = 25, rule = B3/S23
10b2o$8bo4bo2$7bo6bo$6b2obo2bob2o$6bo2bo2bo2bo$6b2obo2bob2o$2obo3bo6bo
3bob2o$ob2o2b2o6b2o2b2obo$6b2o6b2o$5b2ob2o2b2ob2o$10b2o$5b3o6b3o$4bo
12bo$2b3ob3o4b3ob3o$bo4bobo4bobo4bo$2b3obobo4bobob3o$4b2o4b2o4b2o$7bob
o2bobo$8b2o2b2o$8b6o$8b2o2b2o$6bo8bo$6bo8bo$6bobo4bobo!

I'm trying to rule out the unlikely branches of the search space, and this one can't be completed at w14 even.

[MathAndCode]

I had an idea that requires a p120 block factory. Is there anything better than using the Simkin glider gun?



Edit: Here is the glider-supported oscillator.

Code: Select all

x = 189, y = 191, rule = B3/S23
obo$b2o$bo16$174bobo$174b2o9bo$32bo142bo7b2o$33b2o149b2o$32b2o8$30bobo$31b2o$31bo16$144bobo$144b2o9bo$62bo82bo7b2o$63b2o89b2o$62b2o8$60bobo$61b2o$61bo16$114bobo$114b2o9bo$92bo22bo7b2o$93b2o29b2o$92b2o8$90bobo$91b2o$91bo9b2o$99bo4bo$98bo5bo$98b2obo$102b3o$93b2o7b2o$94b2o6bo2bo$93bo$102bo2bo$102bo15$127bo$126b2o$126bobo8$125b2o$63b2o59b2o$64b2o7bo52bo$63bo9b2o$72bobo16$157bo$156b2o$156bobo8$155b2o$33b2o119b2o$34b2o7bo112bo$33bo9b2o$42bobo16$187bo$186b2o$186bobo8$185b2o$3b2o179b2o$4b2o7bo172bo$3bo9b2o$12bobo!

[Scorbie]

I had an idea that requires a p120 block factory. Is there anything better than using the Simkin glider gun?

Apart from Simkin glider gun + p30 technology, not that I know of. And I doubt it's possible as those two are the smallest guns known in Life.
Edit: Ah, I see your point. Might be possible, good luck!

[MathAndCode]

Apart from Simkin glider gun + p30 technology, not that I know of. And I doubt it's possible as those two are the smallest guns known in Life.

Yes, but I would consider one direct block factory to be more preferable than two glider guns.

[yujh]

Apart from Simkin glider gun + p30 technology, not that I know of. And I doubt it's possible as those two are the smallest guns known in Life.

Yes, but I would consider one direct block factory to be more preferable than two glider guns.

P120 gun + g to block factory may work.

[bubblegum]

Apart from Simkin glider gun + p30 technology, not that I know of. And I doubt it's possible as those two are the smallest guns known in Life.

Yes, but I would consider one direct block factory to be more preferable than two glider guns.

P120 gun + g to block factory may work.

Yeah, the glider to block on the LifeWiki may work, but there are a few more block factories with higher clearance.

[Entity Valkyrie 2]

Code: Select all

x = 126, y = 126, rule = B3/S23
20bo$20b3o$23bo$22b2o2$61b2o$61b2o2$11b2o5b2o$11b2o5b2o38b2o$58b2o$15b
2o99b2o$15b2o44b2o53b2o$20b2o39b2o$19bo2bo46b2o$19bo2bo46bo43b2o$19b5o
14b2o27bobo2b2o39b2o$22b2ob2o11b2o27b2o4bo$24bo47bo12b2o29b2o$35b2o5b
2o28b2o5bo5bo30b2o$35b2o5b2o17b3o11b2obobo5bo37b2o$58b3obo7b5obobobo4b
2o37bo$59b2ob2o5bo4bo3bobob2o38bobo$59b2ob2o6b3o2bo2bobobob5o33b2o$61b
o10bobobobobo3bo4bo$44bo28b5o2bo2bo2b3o$43bo30b3o3bobobobo19bo$43b3o
20b2o13b5o19b3o$67bo14b3o20bob2o$50b2o15bobo7b2o25b2o$50b2o16b2o6bobo
25b2o$75bo6b2o20b2o$53b2o20bo2bo2bo2bo23bo$53b2o20bo6b2o23b2o$76bobo
26bobo$77b2o25bo2bo$24bo25b2o53b2o$23bobo24b2o$23bobo82b2o$18bob2obob
2o81b2o$18b2obobo3bo$23b2ob3o3bo$22bo2bob2o2bobo71b2o$22b2o2b3o2bobo
71b2o$27bo4bo42bobo$20b7o48b2o9bo$19bo33bo22bo7b2o$20b5o4b2obob2o18b2o
29b2o$25bo3bo5bo17b2o$20b2o2b3o3bo3bo$20bo2bob2o4b3o54b2o5b2o$21b2ob3o
61b2o5b2o8b3o$16b2obobo3bo79bo$16bob2obob2o67b2o12bo3b4o$21bobo68b2o
19b2o$14bo6bobo85bo2bob2o$14b3o5bo6b2o20bobo55b2obobo$17bo12bo21b2o56b
ob4o$16b2o9b3o22bo9b2o47b2ob3o$27bo32bo4bo49b2o$59bo5bo$59b2obo49b2o5b
2o$63b3o46b2o5b2o$5b2o5b2o40b2o7b2o$5b2o5b2o8b3o30b2o6bo2bo$22bo31bo$
9b2o12bo3b4o32bo2bo31bo$9b2o19b2o31bo32b3o9b2o$26bo2bob2o62bo12bo$26b
2obobo63b2o6bo5b3o$27bob4o69bobo6bo$28b2ob3o68bobo$32b2o67b2obob2obo$
100bo3bobob2o$29b2o5b2o61b3ob2o$29b2o5b2o54b3o4b2obo2bo$91bo3bo3b3o2b
2o$90bo5bo3bo$90b2obob2o4b5o$106bo$99b7o$93bo4bo$19b2o67bo3bobo2b3o2b
2o$19b2o66b2o3bobo2b2obo2bo$87bobo3bo3b3ob2o$98bo3bobob2o$16b2o81b2obo
b2obo$16b2o16bo65bobo$35bo38b2o24bobo$19b2o12b3o38b2o25bo$19b2o26b2o$
47bobo$42b2o6bo20b2o13b2o$24b2o15bo2bo2bo2bo20b2o12b2o$25b2o15b2o6bo
36bo$24bo22bobo6b2o16b2o$47b2o7bobo15b2o$9bo31b3o14bo$8b3o29b5o13b2o$
8bob2o27bobobobo3b3o$7b2o28b3o2bo2bo2b5o$7b2o27bo4bo3bobobobobo$2b2o3b
2o28b5obobobo2bo2b3o$bobo7bo30b2obobo3bo4bo17b3o$bo8b2o27b2o4bobobob5o
15b3obo$2o6bobo28bo5bobob2o21b2ob2o5b2o5b2o$7bo2bo29bo5bo5b2o18b2ob2o
5b2o5b2o$8b2o29b2o12bo20bo$52bo4b2o27b2o$11b2o39b2o2bobo27b2o$11b2o43b
o34b2o$55b2o33bo2bo$63b2o25bo2bo$8b2o53b2o25b5o14b2o$8b2o83b2ob2o11b2o
$66b2o27bo$66b2o38b2o5b2o$106b2o5b2o2$63b2o$63b2o2$102b2o$102bo$103b3o
$105bo!

[wwei23]

Why not just use Simkin glider guns? No need to use the fancy queen bee reflector.

[MathAndCode]

Why not just use Simkin glider guns? No need to use the fancy queen bee reflector.

There are two glider lanes close together, and the Simkin glider gun isn't an edge shooter.

Code: Select all

x = 21, y = 41, rule = B3/S23
11bobo$11b2o$12bo6$11b2o$11b2o3$8b2o$8b2o2$11b2o$11b2o$19b2o$19bo$17bobo$17b2o4$10bo$9b4o$9b4o3$9b4o$10b3o$11bo$2o$2o2$3b2o$3b2o3$2o$2o!

[wwei23]

There are two glider lanes close together, and the Simkin glider gun isn't an edge shooter.

I'm trying to create my own supports for this, but I have a problem...

Code: Select all

x = 111, y = 66, rule = B3/S23
46b2o11bo$46b2o10bobo$58bobo2b2o3bo$57b2ob2o2bo2bobo$61bobo3bobo12b2o$
57b2obo2b4obo13bo$57b2obobo3bo13bobo$61bobo3bo12b2o$62bobo3bo$63bo3b2o
4$54b2o$54b2o$39b2o$38bo2bo$37bob2o$37bo$36b2o$51b2o$51bo$52b3o24b2o$
54bo11b2o11b2o$67bo$64b3o$64bo2$83b2o6b2o$84bo7bo$81b3o5b3o$81bo7bo2$
30b3o$32bo$31bo67b2o$94b2o3b2o$94b2o3$93b2o12b2o$94bo4b2o6bo$91b3o5b2o
7b3o$91bo18bo20$3o$2bo$bo!